Question

У винни пуха пятачка и кролика вместе 70 шариков у пяточка на 28% больше а у кролика на 48% меньше, чем у винни пуха Сколько шариков у пяточка? ОЧЕНЬ СРОЧНО

Answer 1

Пусть х шариков у Винни, тогда у Пятачка х + 0,28х, а у Кролика  х-0,48х, зная, что вместе у них 70 шариков, составим и решим уравнение:
х+х+0,28х+х-0,48х=70
3х-0,2х=70
2,8х=70
х=25 шариков у Винни
25+0,28*25=32 шарика у Пятачка
25-0,48*25=13 шариков у Кролика

Answer 2

Calculating the Number of Honey Pots

To calculate the number of honey pots, we can use the information provided about the distribution of honey pots among Winnie the Pooh, Piglet, and Rabbit.

Given: - Winnie the Pooh, Piglet, and Rabbit together have 70 honey pots. - Piglet has 28% more honey pots than Rabbit. - Rabbit has 48% fewer honey pots than Winnie the Pooh.

Let's denote: - The number of honey pots Winnie the Pooh has as W. - The number of honey pots Piglet has as P. - The number of honey pots Rabbit has as R.

Calculating the Number of Honey Pots for Each Character

We can set up the following equations based on the given information: 1. W + P + R = 70 (The total number of honey pots among the three characters is 70). 2. P = R + 0.28R (Piglet has 28% more honey pots than Rabbit). 3. R = W - 0.48W (Rabbit has 48% fewer honey pots than Winnie the Pooh).

Solving the Equations

We can solve these equations to find the number of honey pots for each character.

From equation 2: P = 1.28R

Substitute the value of P from equation 2 into equation 1: W + 1.28R + R = 70 W + 2.28R = 70

Substitute the value of R from equation 3 into the above equation: W + 2.28(W - 0.48W) = 70 W + 2.28W - 1.0944W = 70 2.28W - 1.0944W = 70 1.1856W = 70 W = 70 / 1.1856 W ≈ 59.06

Now, we can find the values of P and R: P = 1.28R P ≈ 1.28 * 10.94 P ≈ 13.99

R = W - 0.48W R ≈ 59.06 - 0.48 * 59.06 R ≈ 30.66

Conclusion

Therefore, based on the given information, Piglet has approximately 14 honey pots, and Rabbit has approximately 31 honey pots.